5A | ||||
Years | Cashflow | Present value formula | Present value | Duration D = (PV*T) |
1 | 100 | 100/(1+8%)^1 | 92.59259259 | 92.59 |
2 | 1100 | 1100/(1+8%)^2 | 943.0727023 | 1886.15 |
Total | 1035.67 | 1978.74 | ||
Macaulay Duration = Duration D / Present value of cashflows | Macaulay Duration = 1978.74 / 1035.67 = 1.91 | |||
5B | ||||
Years | Cashflow | Present value formula | Present value | Duration D = (PV*T) |
0.5 | 60 | 60/(1+4%)^0.5 | 58.83484054 | 29.42 |
1 | 40 | 40/(1+4%)^1 | 38.46153846 | 38.46 |
1.5 | 60 | 60/(1+4%)^1.5 | 56.57196206 | 84.86 |
2 | 1040 | 1040/(1+4%)^2 | 961.5384615 | 1923.08 |
Total | 1115.41 | 2075.81 | ||
Macaulay Duration = Duration D / Present value of cashflows | Macaulay Duration = 2075.81 / 1115.41 = 1.86 |
5. B) Now consider that RandomCorp decides to issue another bond with similar characteristics as above;...
Tyson Corporation has an outstanding issue of 25-year maturity corporate bond with face value of $1,000 and a coupon of 4%, paying coupon interest semi-annually. If the market rate of interest (YTM) is 6% on similar risk bonds, at what price would this bond trade in the market.
Consider a bond with the following characteristics. Par: $1,000 Two coupon payments per year (i.e., coupons are paid semi-annually) Coupon rate: 4.00% Years to maturity: 8 Bond price: $1,000 Suppose that the annual market interest rate for this bond drops by 1%. What is the new bond price? Note: recall that the annual yield-to-maturity (YTM) is the market interest rate on the bond. $1,070.66 $1,000.00 $934.72
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QUESTION 28 (5 points) The H&H Computer Company has an outstanding issue of bond with a par value of $1,000 and a 6 percent coupon rate. The bond pays interest semi-annually. The bond was issued 20 years ago and has 10 years to maturity. What is the value of the bond assuming an 8 percent market interest rate?